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Classical benchmarking of Gaussian Boson Sampling on the Titan supercomputer

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arxiv 1810.00900 v1 pith:GDBZLT5G submitted 2018-10-01 quant-ph

classification quant-ph
keywords detectorssamplingtitanbosonclassicalclicksdetectorgaussian
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abstract

Gaussian Boson Sampling is a model of photonic quantum computing where single-mode squeezed states are sent through linear-optical interferometers and measured using single-photon detectors. In this work, we employ a recent exact sampling algorithm for GBS with threshold detectors to perform classical simulations on the Titan supercomputer. We determine the time and memory resources as well as the amount of computational nodes required to produce samples for different numbers of modes and detector clicks. It is possible to simulate a system with 800 optical modes postselected on outputs with 20 detector clicks, producing a single sample in roughly two hours using $40\%$ of the available nodes of Titan. Additionally, we benchmark the performance of GBS when applied to dense subgraph identification, even in the presence of photon loss. We perform sampling for several graphs containing as many as 200 vertices. Our findings indicate that large losses can be tolerated and that the use of threshold detectors is preferable over using photon-number-resolving detectors postselected on collision-free outputs.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Speedup in Classical Simulation of Gaussian Boson Sampling

    quant-ph 2019-08 conditional novelty 7.0 of 10

    A classical sampling algorithm for Gaussian boson sampling decomposes Hafnians into smaller Hafnians and permanents, enabling simulation of 18-30 photons and lowering the estimated quantum-supremacy threshold.

  2. Exact simulation of Gaussian Boson Sampling in polynomial space and exponential time

    quant-ph 2019-08 conditional novelty 7.0 of 10

    A chain-rule algorithm samples each mode of a Gaussian Boson Sampler sequentially, giving exact simulation in polynomial space and time exponential in the detected photon number.

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